Author’s accepted manuscript (postprint)
Rethinking electricity consumption and economic growth nexus in Turkey: environmental pros and cons
Etokakpan, M. U., Osundina, O. A., Bekun, F. V. & Sarkodie, S. A.
Published in: Environmental Science and Pollution Research DOI: 10.1007/s11356-020-09612-4
Available online: 08 Jul 2020 Citation:
Etokakpan, M. U., Osundina, O. A., Bekun, F. V. & Sarkodie, S. A. (2020). Rethinking electricity consumption and economic growth nexus in Turkey: environmental pros and cons.
Environmental Science and Pollution Research, 27(31), 39222-39240. doi: 10.1007/s11356- 020-09612-4
This is a post-peer-review, pre-copyedit version of an article published in Environmental Science and Pollution Research. The final authenticated version is available online at:
https://link.springer.com/article/10.1007/s11356-020-09612-4
1
Rethinking Electricity Consumption and Economic Growth Nexus in Turkey:
1
Environmental Pros and Cons
2 3
Mfonobong Udom ETOKAKPAN 4
Department of Economics, Famagusta, 5
Eastern Mediterranean University, North Cyprus, via Mersin 10, Turkey 6
&
7
Economics Department, Babcock University, Ogun State, Nigeria.
8
Email: [email protected] 9
10
Olawumi Abeni OSUNDINA 11
Economics Department, Babcock University, Ogun State, Nigeria.
12
Email: [email protected] 13
14
Festus Victor BEKUNa, b 15
aFaculty of Economics Administrative and Social sciences, 16
Istanbul Gelisim University, Istanbul, Turkey 17
&
18
bDepartment of Accounting, Analysis, and Audit 19
School of Economics and Management 20
South Ural State University, 76, Lenin Aven., 21
Chelyabinsk, Russia 454080.
22
E-mail: [email protected] 23
Email: [email protected] 24
25
Samuel Asumadu SARKODIE1 26
Nord University Business School (HHN). Post Box 1490, 8049 Bodø, Norway. Email:
27
29
1 Corresponding author: Samuel Asumadu SARKODIE: Email: [email protected]
2 Abstract
30
The critical role of electricity consumption in influencing and reshaping the economic and 31
environmental landscape of the global economy cannot be underestimated. Electricity is the most 32
beneficial and commonly transformed energy source, however, the strength, weakness, opportunities 33
and threat of its consumption requires scientific scrutiny. This study investigates electricity-led growth 34
hypothesis vis-à-vis its impact on the economic growth and the environmental quality of Turkey. The 35
annual time series data set from 1970 to 2014 were employed in the analysis with a battery of unit root 36
and stationary tests. The equilibrium relationship in the study is explored using Maki and Bayer &
37
Hanck combined cointegration tests under multiple structural breaks along with the Pesaran’s ARDL 38
bounds test procedure for a robust check. The study confirms the existence of a cointegration 39
relationship between electricity consumption, economic growth, capital, labour and ecological 40
footprint. To detect the direction of causal relations, the VECM Granger causality test is employed.
41
The causality analysis provides empirical evidence that supports the electricity-induced growth 42
hypothesis in Turkey. This implies that embarking on conservative energy-efficient policies will slow 43
down Turkey’s economic growth. Thus, precautionary measures that ensure adequate policy on energy 44
mix to guarantee availability and accessibility to modern electricity will sustain economic growth and 45
improve environmental sustainability.
46
Keywords: energy conservation, energy-efficient, environmental pollution, cointegration analysis, 47
Turkey.
48 49
3 1. Introduction
50
Following the seminal study on the US economy, the relationship between energy (electricity) 51
consumption and economic growth has received much attention in the energy economics literature 52
(Kraft and Kraft, 1978). Subsequent studies include Owusu and Asumadu-Sarkodie (2016), Alola and 53
Alola (2018), Emir and Bekun (2019), Sarkodie and Adams (2018), Akadiri et al. (2019), Bekun et al.
54
(2019a, 2019b), and Shahbaz et al. (2019). However, the documented studies report divergent 55
empirical findings, as no consensus has been reached on the nature of the relationship. According to 56
the recent statistical report by the US Energy Information Administration (EIA, 2018), there exists a 57
strong correlation between national energy consumption and economic growth. There exists a positive 58
trend between electricity (energy) consumption and economic growth (see Figure 1 in the appendix).
59
This position is further strengthened by the empirical findings of Mohiuddin et al. (2016).
60
The pertinent role of electricity consumption in the transformation of economies—whether 61
developing, emerging or developed socioeconomic landscape—has been proven in the empirical 62
literature. Electricity consumption is an integral part of a typical long-term economic growth process 63
of global economies. Unfortunately, data from the global energy market reveal that the world currently 64
experiences an energy shortage, given the global energy demand (EIA, 2018).
65
There exist a large body of theoretical studies on economic growth, bulk leverage on the well-known 66
Solow growth model (SGM). The Solow growth model depicts a substantial level of labour and capital 67
accumulation with the right level of technology known as the “Slow residual”, which explains 68
economic growth. Though technological development is outside the scope of the Solow model, the 69
endogenous growth model emphasizes the perspective of ensuring and enhancing economic growth.
70
This is possible by maximizing profit using technological progress in making a sound investment 71
decision that increases output overtime. Where deliberate effort by the economic agents are targeted 72
4
at market incentives through certain reactions, such tool or variable used is endogenous (Aghion and 73
Howitt, 2008). While the Solow growth model describes technology as physical capital, the 74
endogenous model stresses the concept of learning by doing and human capital. This duo augments 75
the marginal product of capital. This link shows the relationship between electricity consumption and 76
economic growth. The influence of this relationship does have a spillover effect within and without 77
an economy. Over the years, the conventional Solow growth model has been augmented with other 78
variables like education, tourism, population and other demographic indicators (Soytas and Sari, 2009).
79
Recently, the ecological footprint has been introduced into models as a proxy for the environment 80
(Dogan et al. 2019). This study includes ecological footprint, a composite variable, as a control variable 81
in the econometric modelling to account for environmental quality. The motivation for the inclusion 82
of ecological footprint follows several studies in the energy economics literature that utilized carbon 83
dioxide emissions (CO2) as a measure for environmental sustainability. Where there are high levels of 84
CO2 emissions, the environment suffers a negative impact from such action through pollution of all 85
sorts. CO2 is a proxy that enjoys massive recognition cannot completely capture the quality of natural 86
habitat. On the contrary, the ecological footprint captures the quality of various natural ecosystem 87
necessary to support the economy. The composite nature of the ecological footprint motivates and 88
justifies our rationale for using as a proxy variable for measuring the extent of environmental 89
degradation. Few studies have used the ecological footprint in the energy-environment and income 90
nexus literature (Katircioglu et al. 2018; Ozturk et al. 2016). Hence, the inclusion of the ecological 91
footprint is expected to add value to the existing literature in the area where samples of electricity 92
consumption and environmental proxies are involved. Contrary to previous attempt (Ghali & El- 93
Sakka, 2004; Soytas & Sari, 2009; Solarin, 2011), our study is the first to augment the electricity-led 94
growth literature by incorporating capital and labour as a case study in Turkey.
95
5
Given the mentioned arguments, this study contributes to the existing literature by analyzing the 96
relationship between socioeconomic, energy and environmental outcomes for Turkey using 97
multivariate modelling framework. We further augment for the first time the EKC hypothesis using 98
capital, labour, electricity consumption and real output for Turkey with ecological footprint adopted 99
as a proxy for environmental degradation in the energy economics literature. Using ecological 100
footprint as a measure of environmental degradation is a much broader measure compared to CO2
101
emissions. The ecological footprint incorporates among others, carbon footprint, water resources, 102
marine ecosystem footprint, grazing holding capacity and forestry (Global Footprint Network, 2018).
103
All these are unit of various natural areas needed to support an economy. Thus, the use of ecological 104
footprint is a useful indicator to measure environmental quality. The incorporation of several 105
important inputs ensures that the problem of omitted variable bias is controlled, given the level of 106
connectedness among the variables (see Kayhan et al., 2010; Shahbaz & Feridun, 2012; Tamba et al., 107
2017). The policy implication of this individual-country-based study comes with high research value 108
as opposed to panel-based studies across countries. We re-examine the SGM with the integration of 109
energy consumption as a key driver of economic growth in Turkey. This, in essence, improves the 110
existing bulk of studies on the theme under consideration by extending the scope towards an 111
interesting environmental dimension which is lacking in previous studies. Our methodological 112
innovation through the adoption of up-to-date econometric procedures enhances the precision of 113
estimates derived. Previously conducted studies on the Turkish economy mostly suffer from 114
specification bias given their bi-variate nature (see Aslan (2014) and Nazlioglu et al. (2014)). As such, 115
we fear estimates and policy recommendations emanating from such studies are unreliable.
116 117
6 2. Review of Literature
118
The pioneering work on the nexus between GNP and income (Kraft and Kraft, 1978) has birthed 119
many other studies in the energy economics literature such as Cowan et al. (2014), Farhani et al. (2014), 120
Salahuddin et al. (2015), and Bento and Moutinho (2016). Other examples include the study of Ozturk 121
and Acaravci (2011) on 11 countries in the Middle East and North Africa (MENA) region. The authors 122
investigated the electricity consumption-economic growth relationship using the Autoregressive 123
Distributed Lag (ARDL) model for the period 1971 - 2006. Their findings provided no evidence in 124
support of a significant relationship. A similar study conducted with the aid of the vector 125
autoregressive method on the Ghanaian economy by Twerefou et al. (2007) found that economic 126
growth Granger causes the consumption of both electricity and petroleum products.
127
In literature, the relationship that exists between electricity consumption and economic output is 128
classified into four categories, namely: Feedback, Growth, Conservative and Neutrality hypotheses.
129
The feedback hypothesis underlines a mutual response between electricity consumption and economic 130
growth. This is identified through a bidirectional causal relationship (Lee et al., 2008; Tang & Tan, 131
2013). The growth hypothesis posits that there is a positive monotonic relationship between electricity 132
consumption and economic growth. This scenario suggests that electricity consumption drives 133
economic growth (see Ghali & El-Sakka, 2004; Damette & Seghir, 2013). The conservative hypothesis 134
assumes a unidirectional causality from economic growth to electricity consumption. This hypothesis 135
suggests that shuffling of energy policies translate into little or no positive growth effects (Jamil &
136
Ahmad, 2010; Baranzini et al., 2013). The neutrality hypothesis postulates no causal interactions 137
between economic growth and electricity consumption. This implies that economic growth is not 138
dependent on either expansionary or conservative energy policies, particularly those targeted at 139
7
electricity consumption, as they will have no significant impact on economic output (Soytas & Sari, 140
2006; Halicioglu, 2009).
141
It is important to note that there is no unanimity in the electricity consumption-economic output 142
nexus literature as contradictory results have been reported overtime for an array of countries. For 143
instance, Yang (2000), Jumbe (2004), Yoo (2005), Tang (2008), Odhiambo (2009), Sami (2011), and 144
Shahbaz et al. (2011) report feedback causality between electricity consumption and economic growth.
145
Studies by Chang et al. (2001), Shiu and Lam (2004), Altinay and Karagol (2005), Böhm (2008), Akinlo 146
(2009), and Dlamini et al. (2015) represent instances where causality runs from electricity consumption 147
to economic growth. Ghosh (2002), Narayan and Smyth (2005), Yoo and Kim (2006), Halicioglu 148
(2007), Jamil and Ahmad (2010), Adebola et al. (2011), and Cowan et al. (2014) instead detect causal 149
relations from economic growth to electricity consumption. No causal relationship between electricity 150
consumption and economic growth has been reported by Soytas and Sari (2003), Payne (2009), Balcilar 151
et al. (2010), and Akpan and Akpan (2012). For instance, in the recent study conducted by Balcilar et 152
al.,(2019) that explored the energy growth and environment nexus for the case of turkey via the 153
adoption of Maki cointegration technique for equilibrium relationship among the interest variables.
154
The study found empirical support for the conservative hypothesis. Thus, informing policymakers 155
that embarking on energy conservative policy does not have a deteriorating impact on the Pakistan 156
economy. Conversely, the study of Bekun and Agboola (2019) joins the strands of studies that support 157
the energy (electricity) led growth hypothesis in Nigeria. This position is strengthened by the study of 158
Samu et al. (2019), for the case of Zimbabwe with an energy-dependent economy. Thus, measure(s) 159
to apply and implement energy conservative approach will hurt such economy. This is insightful and 160
informative to policymakers for proper and decisive policy formulation and implementation. A 161
detailed summary of studies on the theme over the last couple of decades is presented in Table 1.
162
8
Table 1: Summary of electricity consumption and economic growth nexus literature 163
Author(s) Time Study Area Method Causality Direction Hypothesis Ghosh (2002) 1950 -
1997
India Engle-Granger Causality test
Y ⇒ EC Conservative
Sarwar et al.
(2017)
1960 - 2014
210 countries
PECM Granger causality test
EC ⇔ Y, OP ⇔ Y, GFCF ⇔ Y
Feedback
Narayan and Smyth (2005)
1966 - 1999
Australia Cointegration Granger Causality Test
Y⇒ EC, E ⇒ EC Conservative
Dlamini et al.
(2015)
1971 - 2009
South Africa
Bootstrap rolling- window Approach
EC ⇒ Y for two sub-periods
Growth
Altınay and Karagol (2005)
1950 - 2000
Turkey Dolada and Lütkepohl (1996) Causality Test
EC ⇒ Y Growth
Cowan et al.
(2014)
1990 - 2010
BRICS countries
Bootstrap panel causality test
EC ≠ Y, EC ≠ CO2, CO2 ⇒ Y for Brazil;
EC ⇔ Y, Y⇒ EC, EC ≠ CO2, EC⇎
CO2 and CO2 ≠ Y for Russia; EC ≠ Y, EC ⇒ CO2 and
Neutrality and Growth
9
CO2 ≠ Y for India;
EC ≠ Y, EC ≠ CO2 and CO2 ≠ Y for China; and Y⇒ CO2 for South Africa Mozumder and
Marathe (2007)
1971 - 1999
Bangladesh Johansen Cointegration Test and Granger Causality Test based on VECM
Y⇒ EC Conservative
Nazlioglu et al.
(2014)
1967 - 2007
Turkey ARDL model, Linear and Non-Linear Granger Causality Test
EC ⇔ Y for linear causality test, no non-linear causality between EC and Y
Growth
Samu et al, 2019 1971-2014 Zimbabwe Zivot-Andrews, Maki
Cointegration test, Toda- Yamamoto causality test
EC⇒ Y Growth
10 Narayan and
Smyth (2009)
1974 - 2002
Middle Eastern Countries
Bootstrap Causality Approach
EC ⇔ Y Feedback
Solarin and Shahbaz (2013)
1971 – 2009
Angola ARDL Bounds Test and the VECM Granger causality test
EC ⇔ Y, U⇔ EC for the short-run;
EC ⇔ Y, U ⇒ Y and U ⇒ EC for the long-run
Feedback, Growth, Conservative
Balcilar et al.
(2010)
1960 – 2006
G-7 Countries
Bootstrap Granger non- causality test
EC ⇒ GDP for only Canada, there is no causal links between energy consumption and economic growth for the other countries
Growth, Neutrality
Akpan and Akpan (2012)
1970 - 2008
Nigeria Multivariate VECM
Y ⇒ CE, EC ≠ Y Conservative and Neutrality Shahbaz et al.
(2011)
1971 - 2009
Portugal VECM Granger causality test
Y ⇒ EC, EC ⇔ E and E⇔ Y for the short-run; Y⇔ EC, E⇔ EC and Y⇔ E for the long-run
Conservative, Feedback, Feedback, Feedback and Feedback
11 Shahbaz and
Lean (2012)
1972 - 2009
Pakistan ARDL model and Granger causality tests
EC ⇔ Y Feedback
Shahbaz and Feridun (2012)
1971 - 2008
Pakistan ARDL Bounds Test
Y⇒ EC Conservative
Soytas and Sari (2003)
1965 - 1994
Poland Cointegration and Error Correction Model
Y ≠ EC Neutrality
Mutascu et al.
(2011)
1980 - 2008
Romania Bound Test (Toda Yamamoto)
EC ⇔ Y Feedback
Chontanawat et al. (2006)
1971 - 2000
Czech Republic
Granger causality
EC ⇒ Y Growth
Narayan and Prasad (2008)
1960 -- 2002
Hungary Granger Causality
Y⇒ EC Conservative
Ozturk and Acaravci (2009)
1990 - 2006
European and Eurasian countries
Pedroni Cointegration
EC ≠ Y Neutrality
Erdal et al. (2008) 1970 - 2006
Turkey Johansen Cointegration and Granger causality
EC ⇔ Y Feedback
12 Halicioglu (2007) 1968 -
2005
Turkey ARDL,
Granger Causality
Y⇒ EC Conservative
Böhm (2008) 1960 – 2002
Slovak Republic
Granger Causality
EC ⇒ Y Growth
Yoo (2005) 1971 - 2002
Indonesia, Thailand, Malaysia and Singapore
Engle-Granger;
Granger Causality;
Johansen- Juselius
&Hsiao’s causality-VAR
Y⇒ EC, Y⇒EC, EC
⇔ Y, EC ⇔ Y
Conservative, Feedback
Notes: The symbols ‘’ ⇒, ⇔,≠’ indicate unidirectional, bidirectional causality and neutrality hypothesis, respectively. Where 164
EC is electricity consumption, FD is financial development, U is urbanization, E is employment, EI is energy intensity.
165 166
3. Methodological Construct 167
3.1 Data 168
This study explores the long-run and short-run relationship between energy consumption in our case, 169
electricity consumption and economic growth (RGDP), capital (K) and labour (L) for the case of 170
Turkey. The data for electricity consumption and real economic output were retrieved from the World 171
13
Bank database2 while data for ecological footprint measured in global hectares (gha) were retrieved 172
from Global Footprint Network3. The annual data used for the econometric analysis spans 1961-2014.
173
The data description, units of measurements and sources are presented in Table 2. The variables 174
include ecological footprint (EFP) as a proxy for environmental quality, real gross domestic product 175
(RGDP) measured in constant 2010 USD, and electricity consumption measured in kWh/hr per 176
capita. Likewise, capital is measured with gross fixed capital formation constant 2010$. Labour is a 177
measure of the total labour force. This study is distinct from previous studies in terms of choice of 178
data selection. The motivation for the data choice is drawn from United Nations sustainable 179
development Goals (UNSDG 7, 8, 9 and 13). Goal 7 outlines the pivotal role of access energy use to 180
sustainable economic growth. The contribution of goal 8 is informed by improved labour productivity 181
and access to financial services (SDG 8). The advancement in Labour/Gross capital formation 182
alongside labour productivity and manufacturing output relies on investment, which in turn build 183
infrastructure and by extension spur industrial share of economic development (SDG 9). The quest 184
to mitigate the menace of global warming triggered by Greenhouse gas emissions (CO2) motivate the 185
efficient use of energy sources and its related services (SDG13).
186 187 188 189 190 191
2 Available at https://data.worldbank.org/
3 Available at https://www.footprintnetwork.org/our-work/ecological-footprint/. Note: The data span for this study span from 1990-2014 informed based on data availability especially the proxy for labour from the WDI indicators
14
Table 2: Description of data and unit of measurement 192
Source: Authors’ compilation using data from the World Bank database (WDI) and the Global 193
Footprint Network (GFN).
194 195
The empirical route of this study follows after a brief descriptive statistics comprising of mean, 196
standard deviation, maximum, minimum and correlation analysis. The path proceeds in four steps (a) 197
Investigation of unit root test properties via conventional unit root test of Augmented dickey fuller 198
(ADF), Philips Perron (PP), Elliott, Rothenberg & Stock (ERS), Dickey-Fuller generalized least 199
squares (DF-GLS) and stationarity test of Kwiatkowski, Phillips, Schmidt & Shin, (KPSS). In the case 200
of a possible structural break, the Clemente-Montanes-Reyes structural break detrend test and Zivot- 201
Andrews (ZA) are utilized to know the asymptotic properties of the investigated series. To ascertain 202
the maximum order of integration and avoid the error of working with variables integrated with ~I(2) 203
as outlined by Moutinho et al. (2018). (b) Examining the long-run equilibrium (cointegration) 204
properties of the variables under review with estimators that accommodate for possible structural 205
breaks. (c) The exploration of the long-run magnitude in terms of coefficients among the investigated 206
variables. (d) Finally, the detection of direction of causality flow among the series via the VECM- 207
Granger causality test approach. The vector error correction (VECM) model approach is the most 208
Series Name Unit of measurement Source
Real Gross domestic product (RGDP) Constant 2010 $ USD WDI
Electricity consumption (EC) kW/hr per capita WDI
Labour (L) Labour force total WDI
Capital (K) Constant 2010 $ USD WDI
Ecological footprint (EFP) The global hectare of land GFP
15
appropriate technique when there exists a long-run equilibrium relationship among variables that are 209
integrated of I(1). The essence of VECM-Granger is to check the predictive power between the 210
variables to help craft effective policies.
211
3.2 Model Specification 212
The neoclassical aggregate production model proposed by Ghali and El-Sakka (2004) provides the 213
foundation for examining the relationship between electricity consumption and economic growth.
214
This model treats capital, labour and electricity (used as a proxy for energy) as separate inputs in the 215
production process. This model can be expressed as:
216
( , , , )
RGDP= f K L EU EFP (1)
217
To achieve homoscedasticity in the underlying data series, a logarithm transformation of equation (1) 218
is carried out.
219
𝑙𝑛𝑅𝐺𝐷𝑃 = 𝛿 + 𝛽1𝑙𝑛𝐾 + 𝛽2𝑙𝑛𝐿 + 𝛽3𝑙𝑛𝐸𝑈 + 𝑙𝑛𝐸𝐹𝑃 + 𝜀𝑡 (2) 220
A carbon-income function is formulated to investigate the trade-off between economic growth and 221
environmental degradation a phenomenon well known in the energy literature as the environmental 222
Kuznets curve (EKC) hypothesis (Shahbaz et al.,2013; Tiwari et al.,2013), presented as:
223
𝑙𝑛𝐸𝐹𝑃 = 𝛿 + 𝛽1𝑙𝑛𝐾 + 𝛽2𝑙𝑛𝐿 + 𝛽3𝑙𝑛𝐸𝑈 + 𝛽4𝑙𝑛𝐺𝐷𝑃 + 𝛽5𝑙𝑛𝐺𝐷𝑃2+ 𝜀𝑡 (3) 224
Where represents constants and 1, 2, 3, 4&5 are partial slope parameters. K denotes capital, 225
this represents the capital stock in the production process; L denotes labour which represents the level 226
of employment in the production process; EC represents the total consumption of electricity, and 227
RGDP denotes real gross domestic product which represents the aggregate output of gross domestic 228
product. The constant parameter and the partial slope coefficients s, used in the model, measure 229
16
the marginal effect of capital and electricity on the output. In the production function earlier stated 230
posit long-run movement of variables may be connected (Ghali and El-Sakka 2004). In addition, to 231
account for the short-run dynamics in the factor-input behaviour, the functional specification in 232
equation (2) suggests that past behavioural changes in variables (capital, labour and electricity) can be 233
useful in predicting future changes of output (Lorde, Waithe and Francis, 2010). In a simple term, 234
causality can be used to investigate the relationship between the variables. The presents study draws 235
strength following the studies of Ghali and El-Sakka, (2004), Solarin (2011), Saidi and Hammami, 236
(2015), Shahbaz et al. (2016), Galli (2012), Dlamini et al. (2015), Mutascu (2016), Bimonte and Stabile 237
(2017), Sarwar et al. (2017), Amri, (2017), Destek, Ulucak, and Dogan (2018), and Akadiri et al. (2020).
238 239
3.3 Stationarity Test 240
Testing for stationarity among variables in time series analyses is required for establishing the order 241
of integration of the variables. This is essential for the avoidance of spurious regression. In 242
econometrics literature, several tests such as the Augmented Dickey-Fuller (1981), Phillips and Perron 243
(1988), and Elliot et al. (1992) tests can be applied to determine the order of integration of variables.
244
However, these conventional unit root tests are unable to account for the structural break(s) and are 245
thus prone to producing invalid and inconsistent estimates when structural break(s) exist in the data 246
series. Most macro-economic datasets are characterized by economic occurrences, which cause 247
structural breaks. Hence, this study balances with structural break unit root tests with Clemente, 248
Montanes and Reyes (1998) and Zivot-Andrews (1992) unit root tests which are known generally for 249
capturing structural breaks.
250
Zivot-Andrews test models are computed as stated below:
251
17
1 2 1
0 r
t t t i t i t
i
Y t Y− DU Y−
=
= + + + +
+ (4)252
1 2 1
0 r
t t t i t i t
i
Y t Y− DT Y−
=
= + + + +
+ (5)253
1 2 1
0 r
t t t t i t i t
i
Y t Y− DU DT Y−
=
= + + + + +
+ (6)254
There is a shift that occurs at each point of likely breaks at both intercept and trend or either one of 255
them as shown by the dummy variable DU. In the Zivot-Andrews unit root test, a null hypothesis of 256
unit root H0: > 0 is tested against an alternative of stationarity H1: < 0. This implies that failure 257
to reject H0 indicates the presence of unit roots, while rejection confirms stationarity.
258
3.4 Procedures for Measuring Cointegration Relationships 259
There are numerous procedures documented in econometrics literature for testing cointegration 260
relationship among data series. The long-run relationship is said to exist between two series if there is 261
some sort of linear stationary combination among them (Engle & Granger, 1987; Johansen & Juselius, 262
1990; Phillips & Ouliaris, 1990; Johansen, 1991; Gregory & Hansen, 1996; Carrion-i-Silvestre & Sansó, 263
2006). However, all the above-mentioned cointegration tests render diverse conclusions of 264
cointegration and non-cointegration null hypotheses. More robust results can be obtained by exploring 265
the individual test statistics of Engle and Granger (1987), Johansen (1991), Boswijk (1995) and 266
Banerjee et al. (1998) as recently advanced by Bayer and Hanck (2013).
267
. .
2[log( rob EG) ( rob JOH)]
EG−JOH = − P + P (7)
268 269
. . . .
2[log(( rob EG) ( rob JOH) ( rob BO) ( rob BDM))]
EG−JOH−BO−BDM = − P + P + P + P (8)
270
18
Where Prob EG. ,Prob JOH. ,Prob BO. andProb BDM. are the individual probabilities of each of the test.
271 272
3.5 ARDL Approach 273
The ARDL bounds testing technique which guarantees more efficiency and robustness, especially in 274
small sample size, is used to test for cointegration among electricity consumption, economic output, 275
and ecological footprint (EFP). The merit of this technique is the possibility of both long and short- 276
run dynamics of the fitted regression with error correction model being reported at the same time as 277
well as determining the case of an unknown order of integration of series as long as the series is I(0) 278
and I(1), certainly not I(2). The unrestricted version of the error correction model is specified, and it 279
assumes that all variables are endogenous.
280
∆𝑌 = 𝛿0+ 𝛿1𝑡 + 𝛽1𝑦𝑡−1+ ∑𝑧𝑘=1𝛾1𝑣𝑘𝑡−1+ ∑𝑋𝑛=1𝜑𝑛∆𝑌𝑡−𝑛 + ∑𝑍𝑘=1∑𝑋𝑛=1𝜇𝑘𝑛∆𝑉𝑘𝑡−𝑛+ 281
𝜃𝐷𝑡+ 𝜀𝑡 (9)
282
𝐷𝑡 is an exogenous variable which accommodates structural breaks in the framework, while Vk
283
represents the vector. F statistics computed from the bounds test is used to validate the null hypothesis 284
when there is no cointegration. Three different scenarios exist in making this decision: first, the 285
rejection of the null of no cointegration where the F-statistic computed is greater than the upper 286
bounds of the critical values reported. Second, an inconclusive cointegration where the F-statistic lies 287
within both lower and upper bounds. Third, a case of no cointegration where the F-statistic is below 288
the upper bound critical value. The specification of the hypotheses for bounds test is expressed as:
289
H0:1=2 = =... k+2 =0 (10) 290
H1:1 2 ... k+2 0 (11) 291
19 3.6 Cointegration Estimation Techniques 292
The need to investigate the magnitude of long-run associations among variables is essential in time- 293
series estimation. The most widely known long-run estimators include the fully modified ordinary least 294
squares (FMOLS) advanced by Philips and Hansen (1990), the dynamic ordinary least squares (DOLS) 295
proposed by Stock and Watson (1993), and the Canonical Cointegration Regression of Park (1992).
296
These are useful methods that provide robust cointegrated regression estimates in cases where long- 297
run relationships exist. They are particularly efficient in small sample sizes.
298
3.6.1 FMOLS 299
The FMOLS method of cointegration estimation is distinct in its ability to provide optimal 300
cointegrating regression estimates among series integrated of order one (Phillips & Hansen, 1990;
301
Phillips, 1995; Pedroni, 2001a, 2001b). The approach also addresses the problem of endogeneity and 302
autocorrelation without compromising the robustness of the estimates.
303
𝑌𝑖,𝑡 = ⍺𝑖 + 𝛽𝑖 𝑋𝑖,𝑡+ 𝜀𝑖,𝑡 ∀𝑡= 1, … , 𝑇, 𝑖 = 1, … . . 𝑁 (12) 304
305
Allowing for 𝑌𝑖,𝑡 and 𝑋𝑖,𝑡 are cointegrated with slopes 𝛽𝑖, where 𝛽𝑖 may or may not be homogeneous 306
across i. Hence, the equation becomes:
307 308
𝑌𝑖,𝑡 = ⍺𝑖 + 𝛽𝑖 𝑋𝑖,𝑡+ ∑𝐾𝑘=−𝐾𝑖 𝛾𝑖,𝑘
𝑖 ∆𝑋𝑖,𝑡−𝑘+ 𝜀𝑖,𝑡 ∀𝑡 = 1,2, … , 𝑇, 𝑖 = 1, … . . 𝑁 (13) 309
310
We reflect 𝜉𝑖,𝑡 = (𝜀̂𝑖,𝑡, ∆𝑋𝑖,𝑡) and 𝛺𝑖,𝑡 = 𝑙𝑖𝑚
𝑇→∞𝐸 [1
𝑇(∑𝑇𝑖=1𝜉𝑖,𝑡)(∑𝑇𝑖=1𝜉𝑖,𝑡)] as the long covariance. here 311
𝛺𝑖 = 𝛺𝑖0+ 𝛤𝑖+𝛤𝑖´; The simultaneous covariance is depicted as 𝛺𝑖0 while the weighted sum of 312
autocovariance is 𝛤𝑖 . Thus, the equation of the FMOLS is rendered as:
313
20 314
𝛽̂𝐹𝑀𝑂𝐿𝑆∗ = 1
𝑁∑𝑁𝑖=1[(∑𝑇𝑖=1(𝑋𝑖,𝑡− 𝑋̅𝑖)2)−1(∑𝑇𝑖=1(𝑋𝑖,𝑡− 𝑋̅𝑖)𝑌𝑖,𝑡∗ − 𝑇𝛾̂𝑖)] (14) 315
316
Where 317
𝑌𝑖,𝑡∗ = 𝑌𝑖,𝑡∗ − 𝑌̅𝑖−𝛺̂2,1,𝑖
𝛺̂2,2,𝑖∆𝑋𝑖,𝑡 𝑎𝑛𝑑 𝛾̂ = 𝛤̂𝑖 2,1,𝑖 + 𝛺̂2,1,𝑖0 − 𝛺̂2,1,𝑖
𝛺̂2,2,𝑖(𝛤̂2,2,𝑖+ 𝛺̂2,2,𝑖0 ) (15) 318
319
3.6.2 DOLS 320
The DOLS technique is an alternative long-run equation estimator. It is known to possess merits over 321
FMOLS, and the unique feature of DOLS being efficient estimator asymptotically and also the ability 322
to eliminate feedback in the cointegrating system, DOLS can be substituted for FMOLS as advanced 323
by Saikkonen (1991) and Stock and Watson (1993). The estimation process of DOLS have lags and 324
leads in the cointegration regression.
325
𝑌𝑡 = ⍺𝑖 + 𝛽 𝑋´𝑡+ 𝐷´1𝑡𝐷´𝛾1∑𝑟𝑗=−𝑞∆𝑋´𝑡+𝑗⍴+ 𝑣1,𝑡 (16) 326
From the above equation, the differenced explanatory variables with lag and lead of 𝑞 and 𝑟 327
accordingly absorb all the long-run relationship between 𝑣1,𝑡 and 𝑣2,𝑡 while the least-square estimates 328
of θ = (β', γ')' harbours asymptotic distribution parallel to CCR and FMOLS.
329
3.6.3 CCR 330
The OLS estimator has a shortfall when transforming variables in their second-order. Hence, the CCR 331
technique is exceptional in avoiding the bias of the second-order. The covariance matrix form of the 332
CCR is expressed as follows:
333
21 𝛺 = 𝑙𝑖𝑚𝑛→∞ E ∑𝑛𝑡=1(𝑢𝑡) ∑𝑛𝑡=1(𝑢𝑡)´=[𝛺11 𝛺12
𝛺21 𝛺22] (17)
334
From the above expression, Ω can be:
335
𝛺 = ∑ +𝛤 + 𝛤´ (18)
336
and 337
∑ = 𝑙𝑖𝑚𝑛→∞ E ∑𝑛𝑡=1(𝑢𝑡𝑢´𝑡) (19) 338
𝛤 = 𝑙𝑖𝑚𝑛→1
𝑛
E ∑𝑛−1𝑘=1∑𝑛𝑡=𝑘+1E(𝑢𝑡𝑢´𝑡−𝑘) (20)
339
⋂ = ∑ +𝛤 = (⋂1,⋂2 ) = [⋂11 ⋂12
⋂21 ⋂22] (21)
340
The series transformed obtained from above is given as:
341
𝑌1𝑡∗ = 𝑌2𝑡− ∑ (⋂−1 2 )´ 𝑢𝑡 (22) 342
𝑌2𝑡∗ = 𝑌2𝑡 − ∑ (⋂−1 2 )´ 𝑢𝑡 (23) 343
𝑌1𝑡∗ = 𝑌1𝑡− ( ∑ (⋂−1 2 𝛽 + (0, 𝛺12, 𝛺22−1 )´)´𝑢𝑡 (24) 344
From the above, the long run estimator will acquire the following form:
345
𝑌1𝑡∗ = 𝛽´ + 𝑌2𝑡∗+𝑢1𝑡∗ (25)
346
From the outlined equation, the OLS estimators share the same style as the ML estimation. The 347
asymptotic endogeneity caused by the long-run correlation between 𝑦1,𝑡 and 𝑦2,𝑡 were avoided by the 348
transformation of the variables. The asymptotic bias due to cross-correlation between u1t and u2t is 349
resolved with the transformation of the variables expressed as:
350
𝑌1𝑡∗ = 𝑢1𝑡− 𝛺12, 𝛺22−1𝑢2𝑡 (26)
351
22 3.7 Granger Causality Approach
352
Causality test is required to determine the direction of causality between variables as traditional 353
regression does not necessarily imply causal relationships. This is necessary to provide policymakers 354
and stakeholders clear insight into predictability powers that exist between variables. The expression 355
𝑋𝑡 Granger causes 𝑌𝑡 implies is that 𝑋𝑡 (in its entirety i.e its present and past realizations) is a good 356
predictor of 𝑌𝑡. Granger causality test in a bivariate form is specified as:
357
𝑋𝑡 = 𝛿0+ 𝛿1𝑋𝑡−1+ 𝛿2𝑌𝑡−1+ 𝜀𝑡 (27) 358
𝑌𝑡 = 𝛿0+ 𝛿1𝑌𝑡−1+ 𝛿2𝑋𝑡−1+ 𝜀𝑡 (28) 359
The null hypothesis that 𝑋𝑡 does not Granger cause 𝑌𝑡 is tested against the alternative hypothesis that 360
𝑋𝑡 Granger causes 𝑌𝑡. Granger causality relationships can take the following forms: (i) unidirectional 361
(implying either from 𝑋𝑡 to 𝑌𝑡 or otherwise), (ii) bidirectional (meaning feedback relationship from 𝑋𝑡 362
to 𝑌𝑡 and 𝑌𝑡 to 𝑋𝑡), and (iii) neutrality (this means there is no causal interaction between the variables 363
𝑋𝑡 and 𝑌𝑡).
364 365
3.7.1. The VECM Granger Causality Approach 366
The need for causality is crucial because of the directional causality flow and insight for policy and 367
decision-makers. The VECM approach is the most appropriate technique when there exists a long- 368
run equilibrium relationship among variables that are I(1). The Empirical construction of VECM 369
Granger causality is rendered as:
370
23
11 12 13 14 15
1
21 22 23 24 25
2
3 31 32 33 34 35
1
4 41 42 43 44 45
5 51 52 53 54 55
(1 ) (1 )
t i i i i i
t p i i i i i
t i i i i i
i
t i i i i i
t i i i i i
LnY L
LnK
L LnL L
LnEC LnEFP
=
− = + −
1 1 1
1 2 2
1 3 1 3
1 4 4
5
1 5
t t
t t
t t t
t t
t t
nY LnK
LnL ECT
LnEU LnEFP
−
−
− −
−
−
+ +
(29) 371
Where (1−L) represents the difference operator, ECTt−1 is lagged error correction term. it is the 372
stochastic term (disturbance term) which is required to be IID~N(0, ) meaning that disturbance term 373
is independently identically normally distributed with constant variance and zero mean. T-statistic 374
indicate a long-run causal relationship between the variables.
375
376
4. Results and Discussion 377
A graphical representation showing the behaviour of the dataset used in the time series estimations is 378
depicted in Figure 2. The possibility of a structural break is evident in Figure 2, informing our decision 379
to account for structural breaks in the estimation process. The descriptive statistics that renders the 380
basic summary statistics like mean, median, standard deviation, data distribution (reported by Kurtosis 381
and Jargue Bera) and correlation coefficients matrix are presented in Table 3. The Jarque Bera test 382
statistic in Table 3 reports that all the variables are normally distributed (p-value >0.05). Though there 383
is a huge difference between the minimum and maximum values for the period investigated. This 384
suggests a need for further tests. The correlation analysis reports a positive and statistically significant 385
relationship between electricity consumption and the economic output (GDP). The ecological 386
footprint has a positive interaction with economic growth. The association established between the 387
variables cannot be statistically inferred, hence, requires subsequent econometric estimation for 388
statistical inferences.
389
24 390
Figure 2: Graphical representation of RGDP, EC and EFP in logarithm form 391
392 393 394
25
Table 3: Descriptive Statistics and Correlation Analysis
lnEC lnEFP lnK lnL lnRGDP
Mean 7.453377 1.055078 25.64037 16.92926 9.091968
Median 7.419034 1.036616 25.52474 16.90245 9.017334
Maximum 7.956675 1.223487 26.35993 17.17263 9.496455
Minimum 6.834862 0.84991 24.9895 16.77223 8.81122
Std. Dev. 0.353451 0.110373 0.448173 0.10668 0.209281
Skewness -0.18471 -0.20913 0.139954 0.848321 0.416491
Kurtosis 1.842195 2.067187 1.627793 2.895078 1.977383
Jarque-Bera 1.538529 1.088619 2.043021 3.010006 1.812087
Probability 0.463354 0.580242 0.360051 0.222017 0.40412
Sum 186.3344 26.37695 641.0093 423.2314 227.2992
Sum Sq. Dev. 2.998264 0.292373 4.820608 0.273135 1.051169 Correlation Matrix Analysis
lnEC lnEFP lnK lnL lnRGDP
lnEC 1.0000
t-Stat -
Prob -
lnEFP 0.8620*** 1.0000
t-Stat 8.1555 -
Prob 0.0000 -
lnK 0.9436*** 0.9464*** 1.0000
t-Stat 13.6738 14.0525 -
26
Prob 0.0000 0.0000 -
lnL 0.9000*** 0.7657*** 0.8506*** 1.0000
t-Stat 9.9023 5.7103 7.7602 -
Prob 0.0000 0.0000 0.0000 -
lnRGDP 0.9614*** 0.9067*** 0.9803*** 0.9299*** 1.0000
t-Stat 16.7740 10.3099 23.8128 12.1323 -
Prob 0.0000 0.0000 0.0000 0.0000 -
Source: computation by Authors
395 Note: ***, ** and * indicate 1%, 5% and 10% statistical significance level respectively
396 397
This study proceeds to investigate the stationarity properties of the investigated variables using a 398
battery of unit root and stationarity test. This is necessary to ascertain the accuracy of the estimates, 399
thereby providing the needful policy insights. The results of the stationary/unit root test are reported 400
in Tables 4 and 5. Precisely the ADF and PP, results are in harmony of variables integrated of order 401
one. Although, the ERS unit root test renders mixed results. Thus, the need to investigate the variables 402
using the KPSS stationarity test. The KPSS with reverse null hypothesis supports the integration of 403
order 1. The consensus of the results declares that the variables are integrated of order one, ~I(1).
404
Subsequently, the Zivot and Andrews (1992) and the Clemente-Montanes-Reyes-structural break 405
detrend unit root test results with simple structural break dates are reported in Table 5. The results of 406
the break test of ZA and Clemente-Montanes-Reyes-structural break detrend unit root test results 407
corroborate the integration status of the variables. These identified break dates correspond with 408
significant economic and political events in Turkish history.
409
Table 4: Unit Root Tests 410
Variables ADF PP ERS DF-GLS KPSS ZA
27
lnEC -1.8263 -1.7198 15.3736*** -2.8079 2.1308** -3.6691 (1) [2001]
∆lnEC -4.2171*** -5.0137*** 3.4264 -4.4515*** 3.1399 -4.9266* (1) [2004]
lnRGDP -2.0424 -2.1196 13.9451*** -2.1705 2.1457** -3.5459 (1) [2001]
∆lnRGDP -4.8769*** -4.8766*** 7.4965*** -5.0918*** 0.0464 -5.1214** (1) [2003]
lnEFP -2.6698 -1.6979 7.5376*** -4.7507*** 3.0867** -5.8043*(1) [2001]
∆lnEFP -4.6537*** -10.2486*** 11.3365*** -8.7275*** 0.0995 -9.1528***(2) [2003]
lnK -3.3665 -3.3605* 8.3731*** -3.4625** 4.0832*** -4.4499 (1) [2003]
∆lnK -6.7221*** -6.7671*** 8.9450*** -6.9434*** 0.0780 -7.2603**(1) [2003]
lnL -0.6452 -0.3619 25.6038*** -1.0496 3.1513** -3.8856 (1) [2001]
∆lnL -5.7006*** -5.7006*** 8.0736*** -5.8887*** 0.1138 -7.0600** (1) [2000]
Note: ***, ** and * indicate 1%, 5% and 10% statistical significance level respectively. []break year while () denotes optimal lag length. All tests are
411
conducted with a model of both intercept and trend orientation.
412 413
Table 5: Unit root with structural break using Clemente-Montanes-Reyes Test 414
Variables Innovative outliers†
break† Additive Outlier†
Break†
lnEC -0.151 2002 -2.216 2004
∆lnEC -4.27** 2000 -5.347** 1999
lnRGDP -1.541 2002 -2.151 2007
∆lnRGDP -5.25** 2000 -4.33** 1999
lnEFP -4.508 2004 -4.769 2003
∆lnEFP -9.239** 2000 -6.199** 1999
lnK -3.139 2002 -3.518 2003
∆lnK -7.283** 2000 -4.805** 1999
lnL -1.469 2007 -2.382 2009
28
∆lnL -4.484** 2007 -7.053** 2007 Source: Authors computation from STATA 15.0 software
415 Note: ***, ** and * indicate 1%, 5% and 10% statistical significance level respectively
416 417 418 419 420 421
Table 6: Lag criteria selection or maximum lag length selection 422
Lag LogL LR FPE AIC SC HQ
0 159.4791 NA 1.77E-12 -12.87326 -12.62783 -12.80814
1 271.8332 168.5312* 1.28e-15* -20.15277* -18.68020* -19.76210*
Source: Authors computation from E-views 10.0 software
423 Note: LR denotes sequential modified LR statistic, FPE represents Final prediction error. AIC stands for Akaike information criterion,
424
while SIC means Schwarz information criterion and finally Hannan Quinn information for HQ.
425 426 427
The maximum lag length selection criteria are presented in Table 6. These selection criteria offer the 428
opportunity for a parsimonious model to be chosen. From Table 6, the most appropriate criteria for 429
selection is Akaike Information Criteria (AIC) which can accommodate sample size and suitable for 430
the nature and structure of this study (Lutkepohl, 2006).
431
The next step is the establishment of long-run equilibrium relationship (cointegration) via a battery of 432
cointegration techniques namely Bayer & Hanck (2013) combined cointegration in conjunction with, 433
Pesaran ARDL bounds test and Maki (2012) cointegration test. All aforementioned cointegration tests 434
are in the consensus of a cointegration relationship between electricity consumption, economic growth 435
29
ecological footprint, capital and labour over the investigated period. This implies that there is some 436
sort of convergence among the variables. The use of Maki cointegration test is to capture the possible 437
structural break given the robustness of the test to accommodate up to 5 structural breaks4. 438
The Bayer & Hanck cointegration test results are reported in Table 7, confirming the presence of an 439
equilibrium relationship among the series investigated (p-value < 0.01). Thus inferring a long-run bond 440
between the outlined variables. For precision and robustness check, an ARDL bounds test is 441
conducted to validate the results of the Bayer and Hanck as documented in the appendix section.
442
Table 7: Bayer and Hanck result
Fitted Model EG-JOH EG-JOH-BO-BDM Cointegration Remark
lnRGDP= f(lnk, lnL, lnEC, lnEFP) 70.464*** 180.988 Yes
lnEFP= f(lnGDP, lnGDP2, lnEC, lnK, lnL) 56.624*** 167.148 Yes
Source: Authors’ Computation.
443
***, ** and * denote 1%, 5% and 10% statistical significance level respectively
444 445 446
Table 8: ARDL long-run and short-run results
Model RGDP = f(lnK, lnL, lnEC, lnEFP) LNEFP= f(lnK, lnL, lnEC, lnRGDP, lnRGDP2) Variable Coefficient Std error t-stat Coefficient Std error t-stat
Short-run results
ECT(-1) -0.7275* 0.3284 -2.2151 -0.7052* 0.1291 -5.4638
∆lnK 0.4245* 0.0964 4.4025 0.3499*** 0.1893 1.8482
∆lnL 0.4031* 0.1052 3.8298 0.6035* 0.2776 2.1737
∆lnEC 0.3898** 0.1457 2.6746 0.3449** 0.1561 2.2088
4 More details regarding Maki cointegration test can be provided upon request. Although the test is reported in the appendix section. The results is in harmony as ARDL bounds test and the Bayer and Hanck cointegration results
30
∆lnEFP -0.0659*** 0.0306 -2.1485
∆lnRGDPC 0.7144** 0.3357 2.1284
∆lnRGDPC2 -0.8229** 0.3723 -2.2102
Constant -17.8533* 3.7392 -4.7746 11.1077* 4.4874 -2.4743 Long-run results
lnK 0.4191* 0.1386 3.0238 0.3466** 0.1732 2.0013
lnL 0.9928* 0.2093 4.7434 0.5978** 0.2964 2.0171
lnEC -0.0651** 0.0273 -2.3806 0.3416** 0.1671 2.0442
lnEFP -0.3341*** 0.1781 -1.8767
lnRGDPC 0.8376** 0.4005 2.0916
lnRGDPC2 -0.9132** 0.4229 -2.1425
Constant -17.6247* 2.3077 -7.6373 -11.5773** 4.9669 -2.3309
Source: Authors’ computation
447
*, ** and *** denote 1%, 5% and 10% statistical significance level respectively
448 449
Table 8 presents the ARDL long and short-run results which affirm the long-run equilibrium 450
relationship for all the estimated models. This implies that there is convergence among the variables 451
(RGDP, EFP, K, L and EC). The validation of the long-run relationship is evident in the rejection of 452
the null hypothesis. Table 8 reveals a very high speed of adjustment of over 70% with the contribution 453
of the regressors. Both capital and labour contribute to economic growth and environmental 454
degradation in both short and long-run. More precisely, a 1% increase in K stimulates GDP and EFP 455
at ~0.34% and ~0.41%, respectively both in short- and long-run. This outcome is indicative of 456
policymakers, as capital and labour accumulation are the key drivers of growth in Turkey. This finding 457
is in line with the Solow Growth Model and Soytas and Sari (2009). Energy (electricity) consumption 458
31
increases environmental degradation and economic growth, meaning that, Turkey’s economy is 459
energy-dependent. A 1% increase in EC stimulates EFP at ~0.34% both in short- and long-run, 460
whereas GDP at 0.38% increase and 0.06% decrease in short- and long-run, respectively. These results 461
corroborate with others in the literature such as Farhani and Ozturk (2015); Al-Mulali et al. (2015a, 462
b). This is in line with the electricity-led growth hypothesis, thus, caution is advised in the adoption of 463
conservative energy policy measures in order not to jeopardize economic growth. As such, any action 464
on the path to apply energy cut will harm economic growth. This is consistent with the study 465
conducted for Zimbabwe by Samu et al (2019). However, energy (electricity) consumption in the long- 466
run has a negative statistical impact (P<0.10) on economic growth. This is insightful for decision- 467
makers that in the long-run intensification of energy will harm economic growth. This is further 468
reinforced by the outcome of environmental degradation on economic growth. We observe a trade- 469
off between economic growth and environmental quality. This phenomenon re-echoes the 470
Environmental Kuznets Curve (EKC) hypothesis. This indicates that Turkey’s economy is yet to attain 471
its environmental target. This implies that a scale stage development as an emerging economy where 472
economic growth has priority over environmental quality (Shahbaz & Sinha, 2019).
473
The fitted model in Table 8 further affirms the significant contribution of capital and labour stock to 474
economic output in both the long and short run. The striking revelation of the model is the affirmation 475
of the EKC hypothesis for Turkey both in the short-run and in the long-run. This is consistent, as a 476
statistical positive sign for GDP and negative sign of squared GDP are observed. This implies an 477
inverted U-shaped characteristic in the relationship between economic output and environmental 478
quality. This unique shape explains that the environmental quality declines first as economic growth 479
increases until a certain threshold of GDP, where environmental quality increases with increasing 480
economic output (Saboori et al. 2012; Fodha and Zaghdoud, 2010). From the initial economic growth 481
stage (scale stage) there is little or no environmental consciousness in the course of increasing 482